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		<title>Number Theory</title>
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		<lastBuildDate>Sat, 11 Oct 2008 01:17:05 GMT</lastBuildDate>
		<ttl>10</ttl>
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			<title>Number Theory</title>
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			<link>http://themathforum.forumotion.com/number-theory-f23/-t1.htm</link>
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			<title>spam</title>
			<link>http://themathforum.forumotion.com/number-theory-f23/spam-t134.htm</link>
			<dc:creator>ternary0210</dc:creator>
			<description><![CDATA[spam
<br />
spam]]></description>
			<category>Number Theory</category>
			<pubDate>Sat, 11 Oct 2008 01:17:05 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/number-theory-f23/spam-t134.htm#654</comments>
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			<title>SPAM!!</title>
			<link>http://themathforum.forumotion.com/number-theory-f23/spam-t123.htm</link>
			<dc:creator>spammer</dc:creator>
			<description><![CDATA[<img src="http://illiweb.com/fa/i/smiles/icon_twisted.gif" alt="Twisted Evil" longdesc="13" />]]></description>
			<category>Number Theory</category>
			<pubDate>Mon, 15 Sep 2008 02:33:02 GMT</pubDate>
			<comments>http://themathforum.forumotion.com/number-theory-f23/spam-t123.htm#611</comments>
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			<title>A problem</title>
			<link>http://themathforum.forumotion.com/number-theory-f23/a-problem-t88.htm</link>
			<dc:creator>pythag011</dc:creator>
			<description>1. Determine if the set {1,2, ..., 96} can be partitioned into 32 sets of equal size and equal sum. 



This was part a (The much easier part) of China Girls Math Olympiad 2008. It actually is not all that hard...



If anybody wants to know, this is the somewhat harder part:



b) Determine if the set {1, 2, ..., 99} can be partitioned into 33 sets of equal size and equal sum.





A hint for b:



Spoiler: The answer for b is true. You just have to fid the set. Do some experimentation!  ...</description>
			<category>Number Theory</category>
			<pubDate>Thu, 21 Aug 2008 03:39:50 GMT</pubDate>
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